diff -r 000000000000 -r 7949f97df77a Sum.thy
--- /dev/null	Thu Jan 01 00:00:00 1970 +0000
+++ b/Sum.thy	Thu Sep 16 12:21:07 1993 +0200
@@ -0,0 +1,34 @@
+(*  Title: 	HOL/sum
+    ID:         $Id$
+    Author: 	Lawrence C Paulson, Cambridge University Computer Laboratory
+    Copyright   1992  University of Cambridge
+
+The disjoint sum of two types
+*)
+
+Sum = Prod +
+types   "+" 2      (infixl 10)
+arities "+"     :: (term,term)term
+consts
+   Inl_Rep	:: "['a,'a,'b,bool] => bool"
+   Inr_Rep	:: "['b,'a,'b,bool] => bool"
+   Sum		:: "(['a,'b,bool] => bool)set"
+   Rep_Sum	:: "'a + 'b => (['a,'b,bool] => bool)"
+   Abs_Sum	:: "(['a,'b,bool] => bool) => 'a+'b"
+   Inl		:: "'a => 'a+'b"
+   Inr		:: "'b => 'a+'b"
+   case		:: "['a+'b, 'a=>'c,'b=>'c] =>'c"
+rules
+  Inl_Rep_def	"Inl_Rep == (%a. %x y p. x=a & p)"
+  Inr_Rep_def	"Inr_Rep == (%b. %x y p. y=b & ~p)"
+  Sum_def "Sum == {f. (? a. f = Inl_Rep(a)) | (? b. f = Inr_Rep(b))}"
+    (*faking a type definition...*)
+  Rep_Sum 		"Rep_Sum(s): Sum"
+  Rep_Sum_inverse 	"Abs_Sum(Rep_Sum(s)) = s"
+  Abs_Sum_inverse 	"f: Sum ==> Rep_Sum(Abs_Sum(f)) = f"
+    (*defining the abstract constants*)
+  Inl_def  		"Inl == (%a. Abs_Sum(Inl_Rep(a)))"
+  Inr_def 		"Inr == (%b. Abs_Sum(Inr_Rep(b)))"
+  case_def	"case == (%p f g. @z.  (!x. p=Inl(x) --> z=f(x))\
+\                                    & (!y. p=Inr(y) --> z=g(y)))"
+end